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W1L2. Operations on Vectors

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W1L2.Operations on Vectors

SubtractionReference book: Vectors & Analytic Geometry, Zambak

Page 3: W1L2.Operations on vectors - rakhmanovs.org · We can express vector a as a = = 2 cm, —c and a i.e. all bll c. Therefore the vectors a, b, and c are parallel parallelvectors Let

Exercise SolutionReference book: Vectors & Analytic Geometry, Zambak

Page 4: W1L2.Operations on vectors - rakhmanovs.org · We can express vector a as a = = 2 cm, —c and a i.e. all bll c. Therefore the vectors a, b, and c are parallel parallelvectors Let

Multiplication with ScalarReference book: Vectors & Analytic Geometry, Zambak

Page 5: W1L2.Operations on vectors - rakhmanovs.org · We can express vector a as a = = 2 cm, —c and a i.e. all bll c. Therefore the vectors a, b, and c are parallel parallelvectors Let

Properties of Vector Scalar Mult.Reference book: Vectors & Analytic Geometry, Zambak

Page 6: W1L2.Operations on vectors - rakhmanovs.org · We can express vector a as a = = 2 cm, —c and a i.e. all bll c. Therefore the vectors a, b, and c are parallel parallelvectors Let

ExampleReference book: Vectors & Analytic Geometry, Zambak

Page 7: W1L2.Operations on vectors - rakhmanovs.org · We can express vector a as a = = 2 cm, —c and a i.e. all bll c. Therefore the vectors a, b, and c are parallel parallelvectors Let

Parallel vectorsReference book: Vectors & Analytic Geometry, Zambak

Page 8: W1L2.Operations on vectors - rakhmanovs.org · We can express vector a as a = = 2 cm, —c and a i.e. all bll c. Therefore the vectors a, b, and c are parallel parallelvectors Let

ExampleReference book: Vectors & Analytic Geometry, Zambak

Page 9: W1L2.Operations on vectors - rakhmanovs.org · We can express vector a as a = = 2 cm, —c and a i.e. all bll c. Therefore the vectors a, b, and c are parallel parallelvectors Let

Example SolutionReference book: Vectors & Analytic Geometry, Zambak

Page 10: W1L2.Operations on vectors - rakhmanovs.org · We can express vector a as a = = 2 cm, —c and a i.e. all bll c. Therefore the vectors a, b, and c are parallel parallelvectors Let

Non-parallelReference book: Vectors & Analytic Geometry, Zambak

Page 11: W1L2.Operations on vectors - rakhmanovs.org · We can express vector a as a = = 2 cm, —c and a i.e. all bll c. Therefore the vectors a, b, and c are parallel parallelvectors Let

Reference book: Vectors & Analytic Geometry, Zambak

Sparse Matrices and Vectors in C-XSC - math.uni-wuppertal.de · Sparse Matrices and Vectors in C-XSC Michael Zimmer, Walter Krämer, Werner Hofschuster December 4, 2009 Abstract C-XSC

More about vectors. Coplanar vectors Q A B C a b c QA = λa QB = μb c = QA + QB c = λa + μb a, b, and c are coplanar vectors a = (1, 1) b = (2, 1) c =

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